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# example 3

example 3. Break-Even. Chapter 6.4. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even,.

## example 3

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1. example 3 Break-Even Chapter 6.4 The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Graph the function using a window representing up to 50 thousand units and find one x-intercept of the graph. Use synthetic division to find a quadratic factor of P(x) . Find all of the zeros of P(x) . Determine the levels of production that give break-even. 2009 PBLPathways

2. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Graph the function using a window representing up to 50 thousand units and find one x-intercept of the graph. Use synthetic division to find a quadratic factor of P(x) . Find all of the zeros of P(x) . Determine the levels of production that give break-even.

3. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Graph the function using a window representing up to 50 thousand units and find one x-intercept of the graph. P(x) (20, 0) x

4. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Graph the function using a window representing up to 50 thousand units and find one x-intercept of the graph. P(x) (20, 0) x

5. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Graph the function using a window representing up to 50 thousand units and find one x-intercept of the graph. P(x) x

6. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Graph the function using a window representing up to 50 thousand units and find one x-intercept of the graph. P(x) (20, 0) x

7. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Arrange the coefficients in descending powers of x, with a 0 for any missingpower. Place a from x - a to the left of the coefficients.

8. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Arrange the coefficients in descending powers of x, with a 0 for any missingpower. Place a from x - a to the left of the coefficients.

9. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Bring down the first coefficient to the third line. Multiply the last number in the third line by a and write the product in the second line under the next term.

10. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Bring down the first coefficient to the third line. Multiply the last number in the third line by a and write the product in the second line under the next term. Multiply

11. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Add the last number in the second line to the number above it in the first line. Continue this process until all numbers in the first line are used.

12. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Add the last number in the second line to the number above it in the first line. Continue this process until all numbers in the first line are used.

13. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Add the last number in the second line to the number above it in the first line. Continue this process until all numbers in the first line are used.

14. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Add the last number in the second line to the number above it in the first line. Continue this process until all numbers in the first line are used.

15. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . Add the last number in the second line to the number above it in the first line. Continue this process until all numbers in the first line are used.

16. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . The third line represents the coefficients of the quotient, with the last number the remainder. The quotient is a polynomial of degree one less than the dividend. Coefficients of quotient Remainder

17. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Use synthetic division to find a quadratic factor of P(x) . If the remainder is 0, x – a is a factor of the polynomial, and the polynomial can be written as the product of the divisor x - a and the quotient. Coefficients of quotient Remainder

18. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Find all of the zeros of P(x) .

19. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Find all of the zeros of P(x) .

20. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Find all of the zeros of P(x) .

21. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Find all of the zeros of P(x) .

22. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Find all of the zeros of P(x) .

23. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Find all of the zeros of P(x) .

24. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Determine the levels of production that give break-even. P(x) (20,0) (-10,0) (100,0) x

25. The weekly profit for a product is thousand dollars, where x is the number of thousands of units produced and sold. To find the number of units that gives break-even, Determine the levels of production that give break-even. P(x) (20,0) (-10,0) (100,0) x Break-even points

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